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📰 Solution: Sphere surface area: $ 4\pi r^2 $. Circle area: $ \pi (\sqrt{2}r)^2 = 2\pi r^2 $. Setting equal: $ 4\pi r^2 = 2\pi r^2 $. This implies $ 4 = 2 $, a contradiction. Thus, no solution exists unless the circle’s radius is adjusted. However, if the problem states equivalence, the only possibility is $ r = 0 $, which is trivial. Rechecking the question reveals a misstatement; assuming the circle’s radius is $ R $, then $ 4\pi r^2 = \pi R^2 \Rightarrow R = 2r $. The original question’s setup is inconsistent, but if forced, $ r = \frac{R}{2} $, so $ \boxed{r = \dfrac{R}{2}} $. 📰 Shocking Tricks You CAN’T MISS: How to Get Gum Out of Clothes FORGOES STUBBORN STAINS! 📰 This Simple Hack Will Remove Gum from Clothes in Seconds (Safe & Effective!) 📰 Red Ring Of Death 6922120 📰 Unlock Excel Genius Master The Word Index Match Rules You Need To Know 9616615 📰 You Wont Believe What Alpha Lambda Delta Is Hiding 5402461 📰 Dc Universe Animated Movies Youll Never Forget The Ultimate Ultimate Guide 2991742 📰 Cuphead 3257223 📰 Is This The Breakout Stock Youve Been Waiting For Bkch Stock Secrets Revealed 9120585 📰 Settle Your Desktop Now10 Eyebrows Raising Windows Icons You Need 3027933 📰 Turn Off Forward Calls 📰 Tradingview Stock Sim 📰 Steam Verification Code Not Sending 📰 Ceiling Busting Figures Revealed How Many Americans Are Behind Bars In The Us 9317477 📰 Killua Family 📰 Tcpdump For Windows 📰 Super Flash Games 📰 Question Ai Extension